Date: Fri, 29 Mar 2024 11:01:39 +1300 (NZDT)
Message-ID: <19044520.304.1711663299064@ucwiki3p.linux.canterbury.ac.nz>
Subject: Exported From Confluence
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In order to validate the binary workflow we have followed two st=
eps:
- Verify that HF produced with the text workflow is exactly the same as t=
he one produced by the binary workflow at the waveform level
- They use the same Fortran code so the waveforms should match
- BB verification also occurs on the waveforms. There are two stages, as =
some code has been ported to Python from C:
- Without site amplification ie. we use vs =3D 500 for everything.
- Include the site amplification and verify once again.
Results
HF
For random locations, the HF accelerations are visually close. Also, whe=
n computing the RMS (Root-Mean squared) error, we get very small discrepanc=
y. For example:
Location WAI:
For this location we have the RMS per component of:
Component |
RMS |
000 |
0.0063 |
090 |
0.0108 |
ver |
0.0016 |
BB
If we start with the same LF and same HF, we should arrive to exactly th=
e same BB acceleration waveforms, this with and without site amplification.=
Once again, I have repeated the previous steps and found out that we have =
a perfect matching of waveforms:
Location CCH2:
And the values of the RMS for that location per component are:
Component |
RMS |
000 |
0.201 |
090 |
0.189 |
ver |
0.065 |
A better validation is to compute the IMs from the text and binary BB ac=
celerations and then compute the ratio. This ratio should be really close t=
o 1. I have uploaded the text files that contain the results for several IM=
s to this page: pgv_ratio.txt, pga_ratio.txt, AI_rati=
o.txt, pSA0p5_ratio.txt, pSA1p0_ratio.txt=
and pSA10p0_ratio.txt for example.
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